All Stories

  1. A Comparative B-Spline Collocation Framework for the Caputo Time-Fractional Mobile–Immobile Transport Equation
  2. A Galerkin Finite Element Method with Cubic β-Spline Basis for Multi-Term Time-Fractional Differential Equations
  3. A numerical study of a time-fractional mobile–immobile advection–dispersion equation using B-spline methods
  4. A NUMERICAL SCHEME UTILIZING TRIGONOMETRIC CUBIC B-SPLINES FOR QUASILINEAR FRACTIONAL MOBILE/IMMOBILE TRANSPORT MODEL IN THE CAPUTO–FABRIZIO SENSE
  5. An Extended Cubic B-Spline Galerkin Finite Element Method for Multi-Term Time-Fractional Differential Equations
  6. A Method of Lines Scheme with Third-Order Finite Differences for Burgers–Huxley Equation
  7. Solving time fractional diffusion-wave equation using hyperbolic polynomial B-splines: A uniform grid approach
  8. Computational Analysis of the Generalized Nonlinear Time-Fractional Klein–Gordon Equation Using Uniform Hyperbolic Polynomial B-Spline Methods
  9. Advanced numerical treatment of modified Burger’s equations using method of lines and cubic B-splines
  10. A uniform hyperbolic polynomial B-spline approach for solving the fractional diffusion-wave equations in the Caputo-Fabrizio sense
  11. Darbo’s Fixed-Point Theorem: Establishing Existence and Uniqueness Results for Hybrid Caputo–Hadamard Fractional Sequential Differential Equations
  12. Utilizing Cubic B-Spline Collocation Technique for Solving Linear and Nonlinear Fractional Integro-Differential Equations of Volterra and Fredholm Types
  13. Utilizing a third order difference scheme in numerical method of lines for solving the heat equation
  14. Addressing Volterra Partial Integro-Differential Equations through an Innovative Extended Cubic B-Spline Collocation Technique
  15. An Innovative Numerical Method Utilizing Novel Cubic B-Spline Approximations to Solve Burgers’ Equation
  16. A THEORETICAL ANALYSIS ON THE FRACTIONAL FUZZY CONTROLLED EVOLUTION EQUATION
  17. An efficient collocation method based on Hermite formula and cubic B-splines for numerical solution of the Burgers’ equation
  18. Editorial for Special Issue “New Advancements in Pure and Applied Mathematics via Fractals and Fractional Calculus”
  19. Collocation Approach Based on an Extended Cubic B -Spline for a Second-Order Volterra Partial Integrodifferential Equation
  20. Comparative Numerical Study of Spline-Based Numerical Techniques for Time Fractional Cattaneo Equation in the Sense of Caputo–Fabrizio
  21. Existence Results for the Solution of the Hybrid Caputo–Hadamard Fractional Differential Problems Using Dhage’s Approach
  22. A collocation method based on cubic trigonometric B-splines for the numerical simulation of the time-fractional diffusion equation
  23. Computational study of the convection-diffusion equation using new cubic B-spline approximations
  24. Novel Cubic Trigonometric B-Spline Approach Based on the Hermite Formula for Solving the Convection-Diffusion Equation
  25. Numerical simulation of the coupled viscous Burgers equation using the Hermite formula and cubic B-spline basis functions
  26. An efficient cubic trigonometric B-spline collocation scheme for the time-fractional telegraph equation
  27. Numerical simulation of the nonlinear generalized time‐fractional Klein–Gordon equation using cubic trigonometric B‐spline functions
  28. An efficient computational technique based on cubic trigonometric B-splines for time fractional Burgers' equation
  29. Numerical Solution of second order hyperbolic telegraph equation via new Cubic Trigonometric B-Splines Approach